1. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=0.0, R_T=1, [Download]

  2. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=0.5, R_T=1, [Download]

  3. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=1.0, R_T=1, [Download]

  4. Wr(b) for Z_e=1, Z_p1=1, Z_p2=2, C=0.0, R_T=1, [Download]

  5. Wr(b) for Z_e=1, Z_p1=1, Z_p2=2, C=0.5, R_T=1, [Download]

  6. Wr(b) for Z_e=1, Z_p1=1, Z_p2=2, C=1.0, R_T=1, [Download]

  7. Wr(b) for Z_e=2, Z_p1=1, Z_p2=2, C=0.0, R_T=1, [Download]

  8. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=0.0, R_T=2, [Download]

  9. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=0.0, R_T=5, [Download]

10. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=0.0, R_T=10, [Download]

11. Wr(b) for Z_e=0, Z_p1=1, Z_p2=2, C=0.0, R_T=50. [Download]

The symbols are defined as follows:
Z_e - charge number of the emitters,
Z_p1, Z_p2 - charge numbers of the ions,
N_e - concentration of the electrons,
N_p1, N_p2- concentrations of the ions,
T_e - temperature of the electrons,
T_i - temperature of the ions,
C = N_p2/(N_p1 + N_p2),
R_T= T_e/T_i,
b = F/F₀, the electric microfield in the reduced scale,
F₀ = e₀/R₀², so-called the normal field,
R₀ - results from the relation (4/15)(2p)^3/2R₀³N_e=1
D = (kT/4pe₀N_e)^1/2, the electronic Debye radius,
r = R₀/D, the screening parameter.

The numerical calculation of the function Wr(b) have been performed for following values of the screening parameters r: 0.0, 0.2, 0.4, 0.6, 0.8